Rusties Company recently implemented an activity-based costing system. At the beginning of the year, management made the following estimates of cost and activity in the company’s five activity cost pools:
| Activity Cost Pool | Activity Measure | Expected Overhead Cost |
Expected Activity |
||
| Labor-related | Direct labor-hours | $ | 30,115 | 1,585 | DLHs |
| Purchase orders | Number of orders | $ | 2,320 | 580 | orders |
| Product testing | Number of tests | $ | 6,930 | 330 | tests |
| Template etching | Number of templates | $ | 870 | 30 | templates |
| General factory | Machine-hours | $ | 65,100 | 9,300 | MHs |
2. The expected activity for the year was distributed among the company’s four products as follows:
| Expected Activity | ||||
| Activity Cost Pool | Product A | Product B | Product C | Product D |
| Labor-related (DLHs) | 625 | 160 | 400 | 400 |
| Purchase orders (orders) | 30 | 190 | 170 | 190 |
| Product testing (tests) | 190 | 55 | 0 | 85 |
| Template etching (templates) | 0 | 17 | 10 | 3 |
| General factory (MHs) | 3,600 | 1,700 | 1,700 | 2,300 |
Using the ABC data, determine the total amount of overhead cost assigned to each product.
|
In: Accounting
Assuming we have a case of influenza. Suppose the total cost of providing viraflu is $100 and the total cost of providing supportive care is $10. Suppose further that viraflu will result in a 0.5 QALY per person treated and providing supportive care alone results in 0.1 QALY.
In: Advanced Math
Use Lagrange multipliers to find the maximum production level when the total cost of labor (at $111 per unit) and capital (at $50 per unit) is limited to $250,000, where P is the production function, x is the number of units of labor, and y is the number of units of capital. (Round your answer to the nearest whole number.) (Please use the numbers given I've followed other 'solutions' and keep getting the wrong answer, I just want to see that the method used in response gets the correct answer and how.)
P(x, y) = 100x0.25y0.75
In: Math
b. Wells Printing is considering the purchase of a new printing press. The total installed cost of the press is $2.2 million. This outlay would be partially offset by the sale of an existing press. The old press has zero book value, cost $1 million 10 years ago, and can be sold currently for $1.2 million before taxes. As a result of acquisition of the new press, sales in each of the next 5 years are expected to be $1.6 million higher than with the existing press, but product costs (excluding depreciation) will represent 50% of sales. The new press will not affect the firm’s net working capital requirements. The new press will be depreciated under MACRS, using a 5-year recovery period. The firm is subject to a 40% tax rate. Wells Printing’s cost of capital is 11%. (Note: Assume that the old and the new presses will each have a terminal value of $0 at the end of year 6.) [15 marks]
i. Determine the initial investment required by the new press. [2 marks]
ii) Determine the operating cash flows attributable to the new press. (Note: Be sure to consider the depreciation in year 6.) [6 marks]
In: Finance
In: Finance
The total weekly cost (in dollars) incurred by Lincoln Records in pressing x compact discs is given by the following function.
C(x) = 2000 + 2x − 0.0001x2 (0 ≤ x ≤ 6000)
a. What is the actual cost incurred in producing the 991st and the 1971st disc?
b. What is the marginal cost when x = 990 and 1970?
Williams Commuter Air Service realizes a monthly revenue represented by the following function, where R(x) is measured in dollars and the price charged per passenger is x dollars.
R(x) = 9,600x − 120x2
a. Find the marginal revenue R'(x).
b. Compute the following values.
-R'(39)
-R'(40)
-R'(41)
c. Based on the results of part (b), what price (in dollars) should the airline charge in order to maximize their revenue?
In: Math
Regression Project: Data
The table below contains the price, demand, and total cost data for the production of x widgets. Here p is the price (in dollars) of a widget for an annual demand of x widgets, and C is the annual total cost (in dollars) of producing x widgets per year.
|
Demand x (widgets) |
Price p ($/widget) |
Total Cost C ($) |
|
10 |
141 |
609 |
|
20 |
133 |
1103 |
|
30 |
126 |
1618 |
|
40 |
128 |
2109 |
|
50 |
113 |
2603 |
|
60 |
97 |
3111 |
|
70 |
90 |
3619 |
|
80 |
82 |
4103 |
|
90 |
79 |
4601 |
|
100 |
53 |
5114 |
Regression Project: Cost
Use the given data to find a regression line C = m x + b that best fits the total cost data for total annual cost C as a function of the annual number of widgets produced x. Here, total cost is the dependent variable, and number of widgets is the independent variable. Find the regression function for cost, and write it as C ( x ) = m x + b.
Use the data to make a scatter plot. Include your regression line on the same plot. Adjust the max/min to display the data in a reasonable way. On the plot, be sure to
Make a title for the plot "Annual Total Cost of Producing Widgets".
Label your axes. Label the horizontal axis "Annual widget production", and label the vertical axis "Annual total cost ($)".
Does it look like the regression line models the data well? Why or why not?
Use the regression function you found to estimate C ( 0 ), C ( 35 ), and C ( 105 ). Give the real-world interpretation of the result of each computation in complete sentences. Be sure to include units.
Using your regression function for cost, what is the fixed cost? What is the variable cost? Give the real-world interpretation of the result of each computation in complete sentences. Be sure to include units.
In: Math
Let the total cost function be C (q) = 50 + 2q + 0:5q2. For what values of q we have economies of scale?
In: Economics
In: Economics
A manufacturer of tennis rackets finds that the total cost C(x) (in dollars) of manufacturing x rackets/day is given by
C(x) = 900 + 3x + 0.0003x2.
Each racket can be sold at a price of p dollars, where p is related to x by the demand equation
p = 5 − 0.0002x.
If all rackets that are manufactured can be sold, find the daily level of production that will yield a maximum profit for the manufacturer. Hint: The revenue is
R(x) = px,
and the profit is
P(x) = R(x) − C(x).
How Many Rackets?
[Hint:10,000 rackets is incorrect]
In: Math